Tent Carleson measures for Hardy spaces

Abstract

We completely characterize those positive Borel measures $\mu$ on the unit ball ${\mathbb{B}}_n$ such that the Carleson embedding from Hardy spaces $H^p$ into the tent-type spaces $T_s^q(\mu )$ is bounded, for all possible values of $0<p,q,s<\infty$.

References in corpus (1)

• Embedding theorems for Bergman spaces via harmonic analysis